Titlebook: Advances in Cryptology; Proceedings of Crypt David Chaum Conference proceedings 1984 Plenum Press, New York 1984 Area.DES.DEX.Factor.Volume

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书目名称Advances in Cryptology影响因子(影响力)




书目名称Advances in Cryptology影响因子(影响力)学科排名




书目名称Advances in Cryptology网络公开度




书目名称Advances in Cryptology网络公开度学科排名




书目名称Advances in Cryptology被引频次




书目名称Advances in Cryptology被引频次学科排名




书目名称Advances in Cryptology年度引用




书目名称Advances in Cryptology年度引用学科排名




书目名称Advances in Cryptology读者反馈




书目名称Advances in Cryptology读者反馈学科排名

谄媚于人

978-1-4684-4732-3Plenum Press, New York 1984

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conquer

胡言乱语

flammable

IgE as Adjuvant in Tumor Vaccination,CFRAC) and a special processor designed to execute this algorithm swiftly. The ideas in these papers will permit one to factor a 100 decimal digit integer in about a month on a processor which would cost about $1,000,000. Therefore, moduli for RSA cryptosystems should be chosen somewhat larger than 100 digits to be secure.

STERN

Cancer and Cardiovascular Diseaseamir’s attack on the basic Merkle-Hellman knapsack cryptosystem is shown to depend on the existence of “unusually good” simultaneous Diophantine approximations to a vector constructed from the public key. This aspect of Shamir’s attack carries over to multiply iterated knapsack cryptosystems: there

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Classification of Chemopreventive Agents,t such a vector does not exist. The integers a.,...,a. are sometimes referred to as weights. The general knapsack problem is known to be NP complete [5,6]. Several cryptosystems based on the knapsack problem have been designed [9,12,16]. In April, 1982, Adi Shamir [14] announced a method for breakin

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How Do We Measure Comorbidity?,s other knapsack cryptosystems have been proposed [1,2,4,6,7,11]. One of the most influential of the works in this area has been L. Adleman’s paper [1], which was the first to suggest the use of the Lenstra, Lenstra and Lovász (L.) lattice basis reduction algorithm [9] in attacks on knapsack cryptos

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Obesity and Cancer Epidemiology, for the exhaustive cracking of a cascade of ciphers is shown. The structure of the set of permutations realized by a cascade is studied; it is shown that only .·2. exhaustive experiments are necessary to determine the behavior of a cascade of . stages, each having . key bits. It is concluded that t